4.8 Article

Economic dispatch of a single micro gas turbine under CHP operation with uncertain demands

期刊

APPLIED ENERGY
卷 309, 期 -, 页码 -

出版社

ELSEVIER SCI LTD
DOI: 10.1016/j.apenergy.2021.118391

关键词

Micro gas turbines; Combined Heat and Power (CHP); Economic dispatch; Microgrids; Uncertain demand; Robust optimization

资金

  1. Minerva Research Center for Micro Turbine Powered Energy Systems (Max Planck Society) [AZ5746940764]
  2. Startups in Energy Program of the Israeli Ministry of Energy [20180805]
  3. Grand Technion Energy Program (GTEP)

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This work addresses the economic dispatch problem for a single micro gas turbine and presents a robust optimization-based approach to handle the uncertainty of power and heat demands. Two different choices of uncertainty sets are considered, and the problems are transformed into robust shortest-path problems. Efficient algorithms for solving these problems are provided.
This work considers the economic dispatch problem for a single micro gas turbine, governed by a discrete state- space model, under combined heat and power (CHP) operation and coupled with a utility. If the exact power and heat demands are given, existing algorithms can be used to give a quick optimal solution to the economic dispatch problem. However, in practice, the power and heat demands cannot be known deterministically, but are rather predicted, resulting in an estimate and a bound on the estimation error. We consider the case in which the power and heat demands are unknown, and present a robust optimization-based approach for scheduling the turbine's heat and power generation, in which the demand is assumed to be inside an uncertainty set. We consider two different choices of the uncertainty set relying on the l(& INFIN;)- and the l(1)-norms, each with different advantages, and consider the associated robust economic dispatch problems. We recast these as robust shortest-path problems on appropriately defined graphs. For the first choice, we provide an exact linear-time algorithm for the solution of the robust shortest-path problem, and for the second, we provide an exact quadratic-time algorithm and an approximate linear-time algorithm. The efficiency and usefulness of the algorithms are demonstrated using a detailed case study that employs real data on energy demand profiles and electricity tariffs.

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